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The explicit form of the Bertrand metric
Moscow University Mathematics Bulletin, 2013zbMATH Open Web Interface contents unavailable due to conflicting licenses.
D A Fedoseev, Fedoseev D A
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Focus on grammatical form: explicit or implicit?
System, 2002Grammar teaching has been and continues to be an area of some controversy and debate have led to the emergence of a new classroom option for language teachers: that of Focus on Form (as opposed to Focus on Meaning or Focus on FormS). Against this background of ‘interesting times’ for grammar teaching, this paper reports research into teachers ...
John Burgess, Siân Etherington
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An explicit form for love wave velocity
International Journal of Engineering Science, 1994zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Karayannakis, D., Sotiropoulos, D.
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EXPLICIT FORM OF THE LAW OF RECIPROCITY
Mathematics of the USSR-Izvestiya, 1979A pairing in the multiplicative group of a local field (a finite extension of a p-adic number field) is defined in terms of the expansion of elements into series in a local uniformizing parameter. The main properties of this pairing are proved: bilinearity, skew-symmetry, invariance with respect to choice of local uniformizing parameter, and ...
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An Explicit Form For System Mean Life
IEEE Transactions on Reliability, 1977In the paper a formula is derived from which the mean life of nonrepairable systems (whose components have constant failure rates) can be written down by inspecting the list of system working states. The formula is simple to use and has an important property in that it leads to an expression whose terms all have the same (positive) sign.
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Explicit form for impedance of cauer networks
International Journal of Computer Mathematics, 2001In this paper a new procedure is established to obtain in closed form the poles and zeros of the impedance function of a first Cauer Network. The technique involves the continued fraction representation of the corresponding Laplace transform as a rational function whose numerators and denominators can be represented by tridiagonal determinants.
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On solvability and unsolvability of equations in explicit form
Russian Mathematical Surveys, 2004The survey is devoted to the solvability and unsolvability of equations in explicit form. The classical theory of Abel, Liouville, Galois, Picard, Vessiot, Kolchin and others is described and discussed. For example, the one-dimensional topological version of Galois theory and the solvability of linear differential equations by quadratures and the ...
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1986
In order to use Theorem 1 for the explicit determination of the allowed LR-sequences for trapezoidal curves, we now introduce a notation that allows us to give explicitly every LR-sequence and the corresponding function ψ (Tζ). Let α denote the (k+1)-tuple α = (α0,α1,…,αk), each αi e z+, and k e Z. We define the set Ρ of α-sequences by $$P = \left\{
J. D. Louck, N. Metropolis
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In order to use Theorem 1 for the explicit determination of the allowed LR-sequences for trapezoidal curves, we now introduce a notation that allows us to give explicitly every LR-sequence and the corresponding function ψ (Tζ). Let α denote the (k+1)-tuple α = (α0,α1,…,αk), each αi e z+, and k e Z. We define the set Ρ of α-sequences by $$P = \left\{
J. D. Louck, N. Metropolis
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On the explicit form of consistent anomalies
1991We show that the two most frequent expressions for the anomalous commutators can be both derived from quantities associated with the Wess-Zumino-Witten action.
J. A. De Azcárraga, J. M. Izquierdo
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On an Explicit Construction of a Certain Class of Automorphic Forms
American Journal of Mathematics, 1969Introduction. In modern terms the problem of construction of autoniorphic functions can be expressed most elegantly in terms of representations of adele groups as the problem of obtaining the explicit spectrum of L2(Gk\GA) where G is an algebraic group defined over a number field k and where GA and G7.
Shalika, J. A., Tanaka, S.
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